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Bab V INTEGRAL TERTENTU

Bab V INTEGRAL TERTENTU. IR. Tony hartono bagio , mt , mm. V. INTEGRAL TERTENTU. 5.1 Pengertian Integral Tertentu 5.2 Aplikasi Integral 5.2.1 Luas Daerah 5.2.2 Volume Benda Putar 5.2.3 Panjang Kurva 5.2.4 Luas Permukaan Benda Putar 5.2.5 Usaha atau Kerja

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Bab V INTEGRAL TERTENTU

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  1. Bab VINTEGRAL TERTENTU IR. Tony hartonobagio, mt, mm Prepared by : Tony Hartono Bagio

  2. V. INTEGRAL TERTENTU 5.1 Pengertian Integral Tertentu 5.2 Aplikasi Integral 5.2.1 Luas Daerah 5.2.2 Volume Benda Putar 5.2.3 PanjangKurva 5.2.4 Luas Permukaan Benda Putar 5.2.5 Usaha atauKerja 5.2.6 Momen dan Pusat Massa (Titik Berat) Prepared by : Tony Hartono Bagio

  3. 5.2 Aplikasi Integral b. MetodeKulitTabung Prepared by : Tony Hartono Bagio

  4. 5.2 Aplikasi Integral Apabiladaerahtersebutdiputarmengelilingisumbu Y sebagaisumbuputarnya, maka volume bendaputar yang terjadidapatdicarisebagaiberikut. Prepared by : Tony Hartono Bagio

  5. 5.2 Aplikasi Integral Prepared by : Tony Hartono Bagio

  6. 5.2 Aplikasi Integral Prepared by : Tony Hartono Bagio

  7. 5.2 Aplikasi Integral 5.2.3 PanjangKurva Prepared by : Tony Hartono Bagio

  8. 5.2 Aplikasi Integral Prepared by : Tony Hartono Bagio

  9. 5.2 Aplikasi Integral DiferensialPanjangBusur Prepared by : Tony Hartono Bagio

  10. 5.2 Aplikasi Integral 5.2.4 Luas Permukaan Benda Putar Prepared by : Tony Hartono Bagio

  11. 5.2 Aplikasi Integral Prepared by : Tony Hartono Bagio

  12. 5.2 Aplikasi Integral 5.2.5 Usaha atauKerja a. AplikasipadaPegas Prepared by : Tony Hartono Bagio

  13. 5.2 Aplikasi Integral 5.2.6 Momen dan Pusat Massa (Titik Berat) a. Distribusi massa yang kontinu pada suatu garis Prepared by : Tony Hartono Bagio

  14. 5.2 Aplikasi Integral b. Distribusimassa yang kontinupadabidang Prepared by : Tony Hartono Bagio

  15. 5.2 Aplikasi Integral Prepared by : Tony Hartono Bagio

  16. 5.2 Aplikasi Integral Prepared by : Tony Hartono Bagio

  17. 5.2 Aplikasi Integral Prepared by : Tony Hartono Bagio

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